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https://math.answers.com/math-and-arithmetic/Does_every_parallelogram_have_all_of_the_attributes_of_a_square

Does every parallelogram have all of the attributes of a square? - Answers

No, not every parallelogram has all the attributes of a square. While all squares are parallelograms (having opposite sides equal and angles that are equal), not all parallelograms have equal side lengths and right angles, which are characteristic of squares. Therefore, a parallelogram may lack the specific properties that define a square.



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Does every parallelogram have all of the attributes of a square? - Answers

https://math.answers.com/math-and-arithmetic/Does_every_parallelogram_have_all_of_the_attributes_of_a_square

No, not every parallelogram has all the attributes of a square. While all squares are parallelograms (having opposite sides equal and angles that are equal), not all parallelograms have equal side lengths and right angles, which are characteristic of squares. Therefore, a parallelogram may lack the specific properties that define a square.



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https://math.answers.com/math-and-arithmetic/Does_every_parallelogram_have_all_of_the_attributes_of_a_square

Does every parallelogram have all of the attributes of a square? - Answers

No, not every parallelogram has all the attributes of a square. While all squares are parallelograms (having opposite sides equal and angles that are equal), not all parallelograms have equal side lengths and right angles, which are characteristic of squares. Therefore, a parallelogram may lack the specific properties that define a square.

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      No, not every parallelogram has all the attributes of a square. While all squares are parallelograms (having opposite sides equal and angles that are equal), not all parallelograms have equal side lengths and right angles, which are characteristic of squares. Therefore, a parallelogram may lack the specific properties that define a square.

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